The wavefunction of a particle at t = 0 is given by |w (0)) =04)+\uz)], where Ju,) and |uz) are %3D the normalized eigenstates with eigenvalues E, and E, respectively, (E, > E,). The shortest time after which v (t)) will become orthogonal to y (0)) is 2ħn (a) (E,- E,) (b) (E, - E,) (d) (E, - E,) (c) (E,- E,)

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The wavefunction of a particle at t = 0 is given by v (0)) = U4)+|u2)],
where |u,) and |u,)
and u2)
are
the normalized eigenstates with eigenvahues E, and E, respectively, (E, > E,). The shortest time after which
y (t)) will become orthogonal to y (0)) is
2hn
(a)
(E, – E,)
(b)
(E, – E,)
(c)
(E, - E,)
(d)
(E, - E,)
Transcribed Image Text:1 The wavefunction of a particle at t = 0 is given by v (0)) = U4)+|u2)], where |u,) and |u,) and u2) are the normalized eigenstates with eigenvahues E, and E, respectively, (E, > E,). The shortest time after which y (t)) will become orthogonal to y (0)) is 2hn (a) (E, – E,) (b) (E, – E,) (c) (E, - E,) (d) (E, - E,)
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